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Nonstandard Methods in Ramsey Theory and Combinatorial Number Theory

combinatorics and Ramsey theory. It includes both new nonstandard proofs of classical results and recent developments initially obtained in the;

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Combinatorial and Additive Number Theory III

Based on talks from the 2017 and 2018 Combinatorial and Additive Number Theory (CANT) workshops at the City University of New York, these;

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Combinatorial and Additive Number Theory II

Based on talks from the 2015 and 2016 Combinatorial and Additive Number Theory (CANT) workshops at the City University of New York, these;

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Combinatorial and Additive Number Theory IV

This is the fourth in a series of proceedings of the Combinatorial and Additive Number Theory (CANT) conferences, based on talks from the;

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Ramsey Theory

Some definitions and notations Ramsey theory Bi-color diagonal classical Ramsey numbers Paley graphs and lower bounds for R(k, k) Bi-color;

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Combinatorics and Partially Ordered Sets

in combinatorial mathematics—including graph theory, Ramsey theory, probabilistic methods, hypergraphs, algorithms, and computational geometry. The book's;

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The Seventh European Conference on Combinatorics, Graph Theory and Applications

number theory, combinatorial optimization, designs and configurations, enumerative combinatorics, extremal combinatorics, ordered sets, random;

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Fundamentals of Ramsey Theory

and reader friendly. The book covers integer, graph, and Euclidean Ramsey theory with many proofs being combinatorial in nature. The author;

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Additive Number Theory

additive number theory. For several decades, Mel Nathanson's seminal ideas and results in combinatorial and additive number theory have influenced;

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Journees Arithmetiques 1980

branches of the subject: combinatorial and elementary methods; analytic number theory; transcendence theory; Galois module theory and algebraic;

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Model Theory of Stochastic Processes

use ideas from model theory and methods from nonstandard analysis. The construction of spaces with certain richness properties, defined by;

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Nonstandard Methods In Functional Analysis

In the early 1960s, by using techniques from the model theory of first-order logic, Robinson gave a rigorous formulation and extension;

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Ramsey Theory

Covering all the major concepts, proofs, and theorems, the Second Edition of Ramsey Theory is the ultimate guide to understanding every aspect;

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Zeta and $L$-functions in Number Theory and Combinatorics

other things, the combinatorial counterparts of celebrated results in number theory, such as the prime number theorem and the Chebotarev density;

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Topics in Gallai-Ramsey Theory

Theory, and colored subgraphs will find this book a valuable guide for entering Gallai-Ramsey Theory.;

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LATIN 2018: Theoretical Informatics

, combinatorial algorithms, combinatorial optimization, combinatorics and graph theory, complexity theory, computational algebra, computational biology;

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Number Theory and Applications

Harish - Chandra Research Institute. It contains papers in various areas of number theory, such as combinatorial, algebraic, analytic and;

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Combinatorial Methods

theory of Lie algebras and affine algebraic geometry. Some of these ideas, in turn, came to combinatorial group theory from low-dimensional;

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London Mathematical Society Lecture Note Series

theory. Topics include Diophantine approximation, exponential sums, Ramsey theory, ergodic theory and homogeneous dynamics. The origins of this;

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Encyclopedia of Mathematics and its Applications

theory, number theory, and geometry will find many powerful new methods arising from Sperner theory.;

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Introduction To Combinatorial Testing

Combinatorial testing of software analyzes interactions among variables using a very small number of tests. This advanced approach has;

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Ramsey Theory on the Integers

, the authors have produced a gentle, but meaningful, introduction to an important and enticing branch of modern mathematics. Ramsey Theory on;

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A Primer in Combinatorics

elementary combinatorial constructions, application to probability theory, introduction to graphs and trees with application to hierarchical;

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Finite Fields

in number theory, algebra, and algebraic geometry. Areas of application include algebraic coding theory, cryptology, and combinatorial design theory.;

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Non-Unique Factorizations

From its origins in algebraic number theory, the theory of non-unique factorizations has emerged as an independent branch of algebra and;

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Introduction to Ramsey Spaces (AM-174)

, ergodic theory, mathematical logic, and algebra. The area of Ramsey theory dealing with Ramsey-type phenomena in higher dimensions is particularly;

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Combinatorial techniques

introduction to the Eulcidean Ramsey theory. Material on group actions covers Sylow theory, automorphism groups and a classification of finite;

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